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Velocity (v) = Distance (d) / Time (t)
Acceleration (a) = (Final Velocity - Initial Velocity) / Time
Force (F) = Mass (m) × Acceleration (a)
Kinetic Energy (KE) = (1/2) × Mass (m) × Velocity² (v²)
Potential Energy (PE) = Mass (m) × Gravity (g) × Height (h)
Voltage (V) = Current (I) × Resistance (R)
Power (P) = Voltage (V) × Current (I)
Capacitance (C) = Charge (Q) / Voltage (V)
Heat Energy (Q) = Mass (m) × Specific Heat (c) × Temperature Change (ΔT)
Thermal Expansion (ΔL) = Coefficient (α) × Initial Length (L₀) × Temperature Change (ΔT)
When solving physics problems, always check your units and make sure they're consistent throughout your calculations.
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Physics formulas are mathematical relationships that describe the fundamental laws governing our physical world. These equations enable us to quantify, predict, and understand the behavior of objects and energy in various contexts. From the motion of celestial bodies to the behavior of subatomic particles, physics formulas provide a language for describing natural phenomena with precision and consistency. Each formula encapsulates a specific relationship between physical quantities, allowing scientists and engineers to model reality and develop technologies that have transformed human civilization.
The power of physics formulas lies in their universality and predictive capabilities. Newton's laws of motion, for instance, apply equally to the movement of planets and the trajectory of a baseball. Similarly, Einstein's famous equation E=mc² revolutionized our understanding of energy and matter by establishing their fundamental equivalence. These formulas don't merely describe what we observe; they reveal underlying patterns and connections that might otherwise remain hidden. By learning and applying these formulas, students gain insight into the elegant mathematical structure that underlies the apparent complexity of natural phenomena.
While memorizing physics formulas is important, understanding their derivation, meaning, and range of applicability is even more crucial. Each formula has a specific context and assumptions under which it remains valid. For example, Newton's laws work well for everyday objects moving at ordinary speeds but break down at relativistic velocities. Developing a conceptual grasp of physics formulas—rather than treating them as mere calculation tools—enables deeper problem-solving skills and fosters scientific intuition. This calculator serves as a practical tool for applying physics formulas to specific problems, but the true value comes from understanding the physical principles and relationships they represent.